带MDD的单斜压热弹性和热弹性半空间界面上的能量传递

IF 2.6 3区 工程技术 Q2 MECHANICS
M. S. Barak, Rajesh Kumar, Rajneesh Kumar, Vipin Gupta
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引用次数: 0

摘要

摘要本文基于记忆相关的三相滞后传热定律(MPS)分析了热弹性半空间(TS)在双曲双温(H2T)、经典双温(C2T)和非双温(W2T)模型下的初始应力单斜压热弹性半空间的行为。采用正态模态法,计算振幅比,进而得到波的能量比和相互作用能。用图形显示了记忆相关导数(MDD)、初始应力、各种核函数和两个温度因子对能量比随入射角变化的影响。这项研究的发现有可能优化材料设计,增强地震成像技术,改善机械热管理,开发可再生能源系统,并促进不同行业的材料表征。关键词:能量比骨架单斜压电热弹性三相滞后披露声明作者声明本研究不存在利益冲突。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Energy transfer at the interface of monoclinic piezothermoelastic and thermoelastic half spaces with MDD
AbstractThis research article presents an analysis of the behavior of an initially stressed monoclinic piezothermoelastic half-space based on memory-dependent three-phase lags heat transfer law (MPS) underlying a thermoelastic half-space (TS) with subject to the hyperbolic two-temperature (H2T), classical two-temperature (C2T), and without two-temperature (W2T) models. By applying the normal mode approach, calculate the amplitude ratios and further utilize them to obtain the waves’ energy ratios and interaction energy. The effect of memory-dependent derivatives (MDD), initial stresses, various kernel functions, and two temperature factors on the variation of energy ratios with incidence angle are graphically shown. The findings of this study have the potential to optimize material design, enhance seismic imaging techniques, improve thermal management in machinery, develop renewable energy systems, and facilitate materials characterization across diverse industries.Keywords: Energy ratioskernelMDDmonoclinic piezothermoelasticthree-phase lag Disclosure statementThe authors have stated that this study has no possible conflicts of interest.
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来源期刊
Journal of Thermal Stresses
Journal of Thermal Stresses 工程技术-力学
CiteScore
5.20
自引率
7.10%
发文量
58
审稿时长
3 months
期刊介绍: The first international journal devoted exclusively to the subject, Journal of Thermal Stresses publishes refereed articles on the theoretical and industrial applications of thermal stresses. Intended as a forum for those engaged in analytic as well as experimental research, this monthly journal includes papers on mathematical and practical applications. Emphasis is placed on new developments in thermoelasticity, thermoplasticity, and theory and applications of thermal stresses. Papers on experimental methods and on numerical methods, including finite element methods, are also published.
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